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Monday, March 7, 2016

The holographic principle, a possible explanation for particle mass

Natural logarithm of three generations of fermion masses. The natural logarithm of fermion masses increases linearly within each particle type (quarks, electrons, and neutrinos). The only deviation is for down quarks.

Material fermions come in three families. The exponentially increasing masses of particles within one particle family has been a puzzle. 'The science of consciousness,' introduces in a cohesive, coherent physical view that examines particle operation, and cosmology from a same perspective, which shed light to the puzzling differences between masses of fermion generations. Particles are not static object, but can transform into each other within one family by controlling energetic changes of the environment. Landauer’s principle recognizes the thermodynamic connection between energy and information. For the first time ever, converting information into free energy has been demonstrated (Toyabe et al., 2010) and the exact amount of heat released when one bit of information was erased has been measured by Bérut and colleagues (2012). As a consequence, information saturated regions will heat up, whereas energy rich areas will be cold. The holographic principle in string theory recognizes that the information of a volume of space is contained on the boundary (Susskind, 1994) and black holes are information-saturated. The regions of black holes, which are know to be information saturated therefore should display extreme (hot) temperatures. Taken together, the holographic principle and Landauer’s principle mean that information accumulation of particles by the incessant standing-wave tick-tock of the universe eventually uses up energy and turns those particles into black holes. This is an important realization, because it means that within one family, particles only differ in their energy-information content and energy information change would exponentially increase mass. If this is true, than the natural logarithm of particle mass within one family would formulate a straight line. The above figure clearly shows this to be the case. The vastly different mass members of the three-particle families are stable only within the corresponding field strength of vastly divergent gravity environments. For example, within Earth’s mild gravity, only the lowest mass of each particle type is stable. However, greater gravity environments, such as neutron stars would favor the second or third generations of fermions.